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Expert-verifiedWhat is the current when a typical static charge of \({\bf{0}}{\bf{.250}}\;{\bf{\mu C}}\) moves from your finger to a metal doorknob in \({\bf{1}}{\bf{.00}}\;{\bf{\mu s}}\) ?
The value of current moves from finger to metal doorknob is \(0.250\;{\rm{A}}\).
The given data can be listed below as,
An electric current is the flow of electrons when a potential difference is applied between two ends of a wire. When electrons flow through a material of high resistivity, then electrical energy would converts in the heat energy.
The relation to calculate the current move from finger to metal doorknob is expressed as,
\(\begin{aligned}Q = It\\I = \frac{Q}{t}\end{aligned}\)
Here, \(I\) is the current move from finger to metal doorknob.
Substitute all the known values in the above equation.
\(\begin{aligned}I = \left( {\frac{{0.250\;{\rm{\mu C}}\; \times \frac{{{{10}^{ - 6}}\;{\rm{C}}}}{{1\;{\rm{\mu C}}}}}}{{1.00\;{\rm{\mu s}}\; \times \frac{{{{10}^{ - 6}}\;{\rm{s}}}}{{1\;{\rm{\mu s}}}}}}} \right)\left( {\frac{{1\;{\rm{A}}}}{{1\;{\rm{C/s}}}}} \right)\\ = 0.250\;{\rm{A}}\end{aligned}\)
Thus, the current move from finger to metal doorknob is \(0.250\;{\rm{A}}\).
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